functional-analytic approach - définition. Qu'est-ce que functional-analytic approach
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Qu'est-ce (qui) est functional-analytic approach - définition

FUNCTION THAT IS LOCALLY GIVEN BY A CONVERGENT POWER SERIES
Analytical function; Analytic Map; Analytic functions; Real analytic function; Rigidity theorem for analytic functions; Analytic map; Abstract analytic function; Analytic mapping; Real analytic; Real-analytic; Analytic curve

Functional analytic psychotherapy         
CLINICAL PSYCHOTHERAPY THAT USES A "RADICAL BEHAVIORIST" POSITION
Functional Analytic Psychotherapy
Functional analytic psychotherapy (FAP) is a psychotherapeutic approach based on clinical behavior analysis (CBA) that focuses on the therapeutic relationship as a means to maximize client change. Specifically, FAP suggests that in-session contingent responding to client target behaviors leads to significant therapeutic improvements.
Phonological Analysis: A Functional Approach         
BOOK BY BRUCE HAYES
Phonological analysis: a functional approach; Phonological Analysis: a Functional Approach
Phonological Analysis: a Functional Approach is a book by Donald A. Burquest designed for an introductory course in phonology.
Analytic applications         
SOFTWARE THAT MEASURES AND IMPROVES THE PERFORMANCE OF BUSINESS OPERATIONS
Analytic Applications
Analytic applications are a type of business application software, used to measure and improve the performance of business operations. More specifically, analytic applications are a type of business intelligence.

Wikipédia

Analytic function

In mathematics, an analytic function is a function that is locally given by a convergent power series. There exist both real analytic functions and complex analytic functions. Functions of each type are infinitely differentiable, but complex analytic functions exhibit properties that do not generally hold for real analytic functions. A function is analytic if and only if its Taylor series about x 0 {\displaystyle x_{0}} converges to the function in some neighborhood for every x 0 {\displaystyle x_{0}} in its domain.